{"id":27115,"date":"2021-09-09T07:07:33","date_gmt":"2021-09-09T06:07:33","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27115"},"modified":"2021-09-09T07:07:33","modified_gmt":"2021-09-09T06:07:33","slug":"suenos-que-nos-llevan-a-la-realidad-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/09\/09\/suenos-que-nos-llevan-a-la-realidad-2\/","title":{"rendered":"Sue\u00f1os que, nos llevan a la realidad"},"content":{"rendered":"<p style=\"text-align: justify;\"><strong>\u00bfViajar en el tiempo?<\/strong><\/p>\n<p style=\"text-align: justify;\">Me hace &#8220;gracia&#8221; ver como mucha gente, incluso cient\u00edficos, se atreven a dar su opini\u00f3n sobre cuestiones que no conocen.<\/p>\n<p style=\"text-align: justify;\">La mayor\u00eda de los cient\u00edficos que no han estudiado seriamente las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, desprecian el viaje en el tiempo como una tonter\u00eda, algo que s\u00f3lo es aplicable a relatos sensacionalistas e historias fant\u00e1sticas. Sin embargo, la situaci\u00f3n que realmente nos encontramos es bastante compleja.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El modelo matem\u00e1tico que dice que es posible volver al pasado (y soluciona  un problema que enfrentan estas teor\u00edas) - BBC News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 Viajes en el Tiempo en los l\u00edmites de lo posible<\/p>\n<p style=\"text-align: justify;\">Para resolver la cuesti\u00f3n debemos abandonar la teor\u00eda m\u00e1s sencilla de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, que proh\u00edbe el viaje en el tiempo, y adoptar toda la potencia de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, que puede permitirlo. La <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general tiene una validez mucho m\u00e1s amplia que la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial. Mientras que la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial s\u00f3lo describe objetos que se mueven a velocidad constante muy lejos de cualquier estrella, la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general es mucho m\u00e1s potente, capaz de describir cohetes que se aceleran cerca de estrellas super-masivas y <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>. La teor\u00eda general sustituye as\u00ed algunas de las conclusiones m\u00e1s simples de la teor\u00eda especial.\u00a0 Para cualquier f\u00edsico que haya analizado seriamente las matem\u00e1ticas del viaje en el tiempo dentro de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, la conclusi\u00f3n final, de forma bastante sorprendente, no est\u00e1 ni mucho menos clara.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"Teor\u00eda de la Relatividad: Regreso al futuro: C\u00f3mo construir una m\u00e1quina del  tiempo | EL MUNDO\" \/><img decoding=\"async\" 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X\/dMT5pWTH18zqN2Gp9Kw\/FMoLbQR5qs4vNJAgHVZo46QTYEeagOLEGNUoUPMIgnxH2JxuXTUD02tCHGIF87QS9tiSbGdfFJ2OdUa90gZRNzFtLIB+Lv3tvyFxmvxGJjI2Zoq+IDf4QuJr572EW\/zzSRuLBvmlW1MSG2mdNLj1XADceE1GBMwrmX\/AEgWAtOo3M80Phak6zpsfT6olhQk1qPqhLQIV9MHMGyLkCZtfmVW2mYUXPiy9c6rAw2t2SQSDBIkGQfA8lSXSqS4FezQiFCePieeqXFSrVLIZ9SFwmLANyZeV5Cmqea8l1H2Z86NRVveVws\/P4UHt8V9SWnzQSUvqLzXEldaxsjX0CdYDh\/amDlIkTZAATBZuvmC4bDmJjVfQeAcQNGmSTDcsOsDaNv5WffSDXaGeXsu4unWLMrRqFQikjQmfnyr2HaGcC4z8sYl7QL1S4fZPcLxVtZjXzfkbR0XzLM+iHMcC3MQQfp5o\/huPYGXcLG3NdRxfVovJjbbLseqn0PB4oMqZmxez2kGHN3adv8AAWkr1SKbXUhmYRaw7GvZcOW0r5nhuIl0ZZI6brQcJ+IHUHz3mO7zJ25jaUvPxxlU9fMdg5XwEdvELxuGe6XMAcCLxB8xzPVcwfEW0mFkua4DV9vIFPcHWovPzKPaA7zNCPI\/4ROPwlCq3QA+X3lZPwHGPG5r\/MuUgg6gWA482o1jakEPkWjYwCehiZReIpuFWcxaxjTIucwIaQANJiQs1\/tDHPkE6EZbDW2uy0bmClRZmcXZYDiTJsbSd1N8RbyI58ir\/bPhXxbiC\/EvqCQHPeRsQMxgdCBCWVSHNDx3gYcPqD53Tn4jpB2d42qvjwcXfwEiw18zebT6jtfYjzWq69TX6CZyGxcIwmJdTdnZZ0RILmug2OVzSCDEjqCdVBrKbjYlh5OuP\/00T\/4+ag14gSB46FdaA4219ClERojpvEXf6dlCp3WOc9pmZBAaGSJBa0lzhf8AV0QDMUcryWyDaJiJHZMjkRPkvBljlcAd2nuk8iDoeuqJp4QGi18EMc5zzO2WGls73iN4PihqdsxbSMOa0iwbceN1uuCVsmH+YXXe2AAdm7R4wsdg6Gcue6w29gtLwjEMGE+W6M8gtgDNDgDJdEkagDzSOQPtjsH91TtTGEGRN5mFPDYou2jxS2ToisMLSddFKwFS9VoRxmkQVS5knmrcIydzpaBMnkb2CNp12tBtfTqkePEMNWosGGAPVXUmSYVhZMlQpWdC73uUonsxoKDmWc0gkBwBEWOhHRF0IHihg4m5JJAGsm23kpUnAGNyEF3uAxs1GIqAboeq6JVQkFee8FCLudWr1PYZ5uN1Y6UHhsf8uWFodmbGYicpJBkcj1RIfIB0THsbjRRFSFRB1Ciqh1QVQobnlxyJXlyV5Dc71MU\/7eyLQeaHbwimA4kwORt\/ZG5nNDoiY8ZS\/GVHGm5ji4uI9PFfX58YXQnxvE5BdtwPhuHYakthwmFra2Dc5oaLjmIC+f0K9Rjhl9FreD8YqBkPDRe0kkGbmyDAlkgw+bk6rYjbD8NcOo8JcOnWyb0uF9lt7nmNChcFinFuYvblkkgTJgWHgmeFxgcAZ256FaIUqKWfPnKHa2mV+IcFZzIDiLtmPS\/osjhuDl8215GIPX+F9IrzWeZbAAvYSV6hgaYphoDWvzTJ1gbQD1S8uEMQTC4\/JZFKp\/iZfC\/DeJYxjmEODpGUkCI3MaK1j7uY6zmwHDX66bbJ5i80EOAMXbB\/Cs+4AdvKJvM3uldWxnR1+J5soy6YUfz\/AOSyjjn0nhzXZXDr7jcdFpML8RU6nZqEAnlI\/CsvTpsqAuyOc4ElzQQCGzq2R2yAdJGllXiMNlgi7XCWkAi3ncJbFchIPmW4\/kxKG9TcYRmV2YEuEWM3voIR1fHAMDXaToR62Xz9nFXtZkBJvYyfRMXcSc5gzX7PoefuEocbqZb\/AFYYTF8SfNFxgy58jlzgeqRBxaQ4GDr5pxiXE0xAJDc3h2oiT5FKKlMgAnQi3kSPcFJzn7gf0lGIUD+87VEbQCJA8fsicA4DYHxVA7Tbm7bAdJ29Su4Z143SGjVmlFVzqc1apDGd1obLoMCGl2gt9F59BzsPkjKw1HvJMzGWk28d4WJ01CDwzAXdrQDTmnZoOqtFLNlgw4jUNcMzvOKbkAhTJ46uIAYCG6STLjzPIDoOtzqnPC3uYGPghr2huc92QNOmkAboH4gosGUttDnNIB22+gUcHxV05eywGAYzQ6BADhmy+Z01tAjzL2FTymjGdZwcfNXMcJg6R7XUaYgdoQdxyO69XeNYUJ\/E2lC9Yxo4oxAMbWV9Ac0uwrhFtUax6Q4nkobjEHYbqpxvfUFQdVgSqqbgT2pAMmRzvGu06parDOWNKFWbFXPph1\/TyS2i+CjBWmEQWJZjeofTZYX8VBjJJkruHxADgSAQDoZv4qGIeDMICd1GqpIg7+zJRmDxLg0tAb2gAZAMXmxOiCqk8tl6lUvCI7Ecl+4XiqBaXAkEt1ggj1CWuRtUyNZQVS9koGUepTmXlLIvIrE5uLG4pwcHMjlBV1V2bkTvHqhqZEkjTQff6q0PGxX6DStufmALIaGorrUQH7SEaA3KJI+6FfQDqjnZrTp1V2GwkukiQkgeQB5jcrWo7HYEaUXAQZ2gDxTTDVWNZBAdyH3J8kqqUeyIGpEBW1qTmAazcx48k1daMzWXtsQ\/EYsNhrHd2L9VQ3iDz3jO941QIcB4nmiWuY4hu4\/JXuwhDGasQrEYwjVpkj9QgeSz3FsHUIDmuIk3G19CtJxYtgREjVZTG8ReP\/rM30N1PyAOu4\/jg9vt2fyZbhC9jIJvbQ+hRhZiKl6eV7SO0Hx2XAASJM3aG2BvlPig8KHGS4GT1siAMuhN9p90gYy6geK9yrHn+NjewfI9SqphiHRNxEwDEwCQLm0yjKeUNAcOltVChboZ9U0e+macxfXb0ITypAAifkBY7qfP69XKx4uTIAE2BBgkj1CWSTAtI3m8a7mLJ5xvC5SXgdkkzbuuO\/n7+SSF4kFoiNBrPjIgrLzA3R9TdwMGWx7lQ7p5yPuvSbH6oiqwOGYEZiTLQAAAOgsJOg6HohQUmOjvhOIzOaHc4tGsEj2TtmOANRzf30+W7MVOvUNssmajC+WgsadAXZiLR3oG\/ujqNR\/yXOGpcJlwbZjXiRJGYn5hsJ7pQ1CuAY2sXuJJ3VuDw9yXAEBrjcmLDoQTsLaTKjgMI+rUytaXGbhom2ib42i1rxh4MMM1JgiRbs9nM0aCLi\/p0mhOAXLcK3KGzyFth0COFOWnlzUKWTNDiMoE6k\/aFa4g2YY6Xk\/RQuh8y9OR\/plVAZCfojQ8RKHDIjMfLtfxzK4x10lhcrDgrCvmWU2PGiopEogUjN\/wITQEULJl7XK1htMKmmy10XQgN11S2McsJwzpME6fkIj\/AE4KEogDtHVXtxQywVOxN6laDUhUZFpQ7nAIhx6oeuQ64a1uggTBgQTebnXzRofzGqutyL6qFL76wVGqI+6rYJumhRPNo0IQaq6h5C8vdRD3EmDrGowSbwbAQBrHiVNzMoJzeAU+GvyNgwR+aqit\/UqQ3blyX0iZiR1nx2TCqsWnqLHGmXA3JlMuHsO6VVSZyNd2d+iZ8NxJuHCY\/NFdhyAEAzH5aMVLDxcPpgucBsDZMK4aWBw73djkANfNCYOkc2Yg32\/NE+wuHHecR+6BEKoaFmZlEmhM1UwwaS6yFw9Ul5MSPHkeabcTeJIbolVNmUyvFLIMYjnqQYdinsLCXEh1gAZNtyTz0QvDKLHBxFzMREnxVHFqjaYZJBDuWvM26fdWYHDkDMwa3AuBJ\/ceUJTv99eah9CMd+L8fiMflhpIba2vuq3ls7+Q+qI4fhHBxzEuPeJPsOQVmPw7S2dCDIjfp4LrOeuhEqlnzElaoA6WzO8oihWzeasZhQRdFYfCiyBAx3ep7Iw8VuAPweYFsTMgg7hYzH0XUnub+nMW5ovA2nbyiV9ROEAvP1ss1x1rX1Hy3MIA05ACfX2SsvH7bBmhwc5TTe5hPA\/ZWZc+ne8hPrupYrD5XQDYm2sjxsoNEOBF9+nhKzCpBqbYNztPvDMDuIuLxA9LW6IhmGqO7DWkubOa8iDEDWLfdb3B\/DWFfSbVrOzvdAcQcgBMwGhsDL1PJajgvw5SouDWERAJaYLgL3t3gYN+hUr5wPAlqcQnZOp82+HsHko1cQ7SmQ0sJjM46Aw0nS8xHVEYDhnzGGqQGvqGWtbMBv6Rfnr6Jhxjhxr40sosIoOcPmPDgGuFs5bB0kPj\/lyhF06JYI+l\/bojckKLFXJtWQpupkqmam\/taDzHmm+ArMyCRDp1RnFMA17DfteGvilWDZAcxxALRIB30Fra7pTnVw8YuGYgg3vGxO6rp+CswjpOUiR+aJljOEvp5cwLQ5uZs7tKjLVNBFsVAmgQDa6KYR4oKpTjwUmPgaX\/AMyPb0QkXGolQ8jqoO5DmghXK4+rKEIYZNmo3biAAATdQNUF07eCTNrndXNr7Be+Ko1WNRvMleLL62hA\/NsDKrGKgm6HoYYygaMPLmuVb2kNLQYBIMdRIB+p9VRTqjfdTfUnReCkGPRgxgeR\/wC76Lyue2+q4m3G9Zj8M8zP59UxzOZBG3v9lHB8MdaTumowrReN\/FfSYOOzfcNT4HlctF+3yZ2vQBDKobrGYRtqD1\/utLwTCse01LA7SBMoOthiwNkWhvXvNDvYhXUHlktH6m7G14Kv+BR9wmOeSx+0iHVYBOnkq34poYQN1n8RxFzajmgyBsvcUqZaQeD3h6KRuWFJA9TSTgllBPuBcW4w3NDTJ3jRB4XiLy4yQW+CSVW6mf7qDKpClblOWsGWY+DjVaIv95oKzPm1GPmwgAfmy2XDqYbTyC5tdZPgGVzQdwZ\/haUVg0dStDijsCzeTMT6g9MMajQjXEOAAg\/n+VSMOXAzuPTkgi6UTh8QQCHEx012GipZJImUE0YFTp5SQZN\/dPaLKfygRIfOhWeoYp7Khm7SdNT6plhXfMdAtaZ2CnLhRR1KUUE2N3qSq1LkE2WWxVQOLjNi53uU94lQe02dIiQRusrSzNa4OscztepJRY8nY\/4jFxVYPkGAcRbte\/Qn7IPhuDe9+VpADQXOc6Q0Abk+JAjmUwrsm5Fx4r2Fwz5zAuY0a5TE3BuTbUBQ5sZZrE2MWQKBca8LxVRkNF8w7sF4eOjRr5X9lp8TxdraRk5KjGn5VZhJGoz07dppB1aZidxKwRxppS3slrp7JuW6EEbg2kEbgdVypxA1nznOYi5LZkgRJMcgL9FAOMO9ky9uZaUAd\/xNZwjFGqBBLodN4A2MgCZMzyXMdRqVKj8khskfVW\/CtAGm52eW5oFsskQDOkhX4UOqPeA4iXOvfnYIfqGTqqmL4GDuWi3DUnt7250JvIjbbXVVcRwejhAIMW\/Lp7ieHuaW69bTbmqHYF7pB0lRHJa3KUQB6iSiQ3ta89fVMcTinOAkkwIEmYA2EpRXw9Wk8y5paCbQQSOXiiKVYObYEROuv4EtlB35milASp9czfRWPfImYQZeSdVM19JG6LrA7Tzl2OahUqDbRRe+y7U4ri5InbY9Pv5qRdAlDiorWoqjUaENeSFQ5zlb0Ci62qCefxJsJXa2KLBN0O6sSgeIYh2nRGidjU4uXqCZ6pxi68kj3GV5VfEv4kn9bk\/M2FCABeZ1KOaxupPisvweq57ocbLQ0hOt4X0uDIGXQnxfJxdGq4zxpcKbGZgQJdYyZMDKfBrWhW8NaHh8Xcxsx4a+4Sh1eGkuvF0n4bxRzajswdldIgzEG339kvNnVRQ9wuLhZmLEXUs40zK81BcPvI2HP39EDiMSHMaM0o4VAG9t5y6QNgfcJK9zWPIFwND0WLkFGfS4cgIqdLJ0QtVqauohzM7D4jkhKWFc86FLBj3AqMvhiqGvh3Tey1eNqtc4GRsLLJHCGmRcdR\/H5smfCgXObI6ib8hZV4czKQvqZHL4yPbe49wwl0TEJrSptyg6+4Sx7MkAazFvZEUsQBAJgnr+c1r9iRMX4Qp8SviOGiS0a6Fe4Vj8rHm4NxOojeAiA\/5gc2cwjfYKipRFNkR3tuiyOZlbdTW4HHTsCf3naGPbVJgGOUaG+pvskHEobVe3aREf8QVpOF4UzIjnyE81k+IPBxL4cHAwZG9hy\/LIPp2Y9iplv1DjL1DwV5vAMGdE1L2lkgNBBuXHTy\/hIalb+sR5fnqm2LOSQIuARA5wPWfdVlrcyIilEzPF3E1COQB8ZAdP1QlEE2G9o5pv8Y0WsxTgyMuWmBBkWY1v2S\/hroeCNdlHdtcrGln0H4fb8um2nOkE8uqP4bULXaQPpdKsDUhk75ST7AeqP4XUlpsSNNFnfVNgCaP0tgpN+6mgxlVop5tT+eqDwuMYZEjVQNYZSIsBJ\/t+bJDTflcTzus3Czdesty417dofxsM1sFnqp2BCnjcVmmSkmIrSYlWYsZMS714h5eAfCFXXqgkINj+q49yeMe4svYhGdSzgIAVIUjVCPpB7gQttS6tY9LWvV3zELY4\/Hkh5rclF9SUI5yk0oOlRncwgPAQnEZgELz3qJrg2OiNVINxZcG1PuKXzK8iH0bryruSfGZHAY11MyIPMH+UxfxppEFhiLw6PQhIUY2iC2TM\/wAaJwyuugZnPgRz2I3DOHUC5zXFxIg2k9k6AfnJMMZhsjS83Dbxz80mwjy3Qq84lzgWuMheVhVERLo3yAg6EXOqON5MT6awoyux2o2lRqCCUmXA1LqFZzSC1xH5y3Wp+G+KCpU+U9rGFw7JEiTuLm0j2WOWt+EMM0io64OXYkc1wwgSdRxiOFObIiQdN0Ng8Pke0tMcz0Xa+PqU2NDXdn9puP5+qa4rDtLC+IOVptpKdjA8xOX8fmBYnFEkhp7oH3MlKsROYPLpLeRO+0JgHyT4D2QzTFS20R6hNycm61I04dWb8xxh8c1jBIyz4n8Cg+sZD8zXtJ6obi2r+v08OSU8JrukCbZv5ScuTv5lGHB19zZjHNy9+Pe6xVSkBVL2ZcjrdkyAdfs4rQ8CrGpiMjoII5CeUTyhJsdDDWYxoaG6RO0xN1HxWKZgf1mpnUPgI\/SZ0vJqZ\/8AvWirAvqMA6D\/ANtOQAWd2b\/y+4Wr4IP\/AJgG3y3HzgfyVpk0CZksuwJmPiDDuZUBcZzCfSyEwLgHSdoR3xBWLnunZ7gPCyWYbvBSrqo4jU19CofluO5LRHISXf8Aqj+F4uHQDErPtqEU2R+pzp6xEe59UXgahDmwYvspuUO2pRxjW5u+HCkab\/mPc05bQJDjyWO4jiYdkabfUdFpeG0hVfSpvmHGDFjCxnxFSFPFVKTZytc4CdYBtdRYMXuamR9f7SoP1KW1nXN16pUIBhCu0V6LUgZoQay85\/WVQzZcdqjqDepd8xV579Omv9lU5cau1AJhLH\/2VzHoQ6q+nouERqMYQx91IvKrYuPKDruPulnHvVJmVyVGUwCohmuW\/NK4h85Xl2pzuZ\/\/2Q==\" alt=\"Kip Thorne: &quot;Me apost\u00e9 con Stephen Hawking una suscripci\u00f3n a 'Penthouse'&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Se hizo una apuesta con su amigo Stephen Hawking<\/p>\n<p style=\"text-align: justify;\">Kip S. Thorne, un f\u00edsico especialista en <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general y <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> mundialmente conocido y Premio Nobel por el Proyecto LIGO que confirm\u00f3 las Ondas Gravitacionales, cree que los viajes en el tiempo ser\u00e1n posibles alg\u00fan d\u00eda a trav\u00e9s de los <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a> y utilizando para ello materia ex\u00f3tica, que mantendr\u00eda abierta las bocas del agujero que nos llevar\u00eda a trav\u00e9s del hiperespacio a otros lugares lejanos del universo.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"100 a\u00f1os de teor\u00eda la relatividad general de Einstein - ILE\u00d3N.COM\" \/><img decoding=\"async\" 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\" alt=\"Cronolog\u00eda de un Milagro | Trinoceronte\" \/><\/p>\n<p style=\"text-align: justify;\">Los defensores del viaje en el tiempo se\u00f1alan que las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general permiten ciertas formas de viaje en el tiempo. Admiten, sin embargo, que las energ\u00edas necesarias para doblar el tiempo en un c\u00edrculo son tan grandes que las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> ya no ser\u00edan v\u00e1lidas. En la regi\u00f3n f\u00edsicamente interesante en la que el viaje en el tiempo se convierte en una posibilidad seria, la teor\u00eda cu\u00e1ntica domina sobre la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p style=\"text-align: justify;\">Recordemos que las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> establecen que la curvatura del espacio y el tiempo est\u00e1n determinadas por el contenido de materia-energ\u00eda del universo. Es posible, de hecho, encontrar configuraciones de materia-energ\u00eda suficientemente poderosas para forzar la curvatura del tiempo y permitir el viaje en el tiempo. Sin embargo, las concentraciones de materia-energ\u00eda para doblar el tiempo hacia atr\u00e1s son tan enormes que la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general deja de ser v\u00e1lida y las correcciones cu\u00e1nticas empiezan a dominar sobre la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>. As\u00ed pues, el viaje en el tiempo requiere un veredicto final que no puede ser pronunciado a trav\u00e9s de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, que dejan de ser v\u00e1lidas en los campos gravitatorios extraordinariamente grandes, donde esperamos que la teor\u00eda cu\u00e1ntica de la gravedad se haga dominante.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" 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\" alt=\"Nosotros, Se\u00f1ores del Hiperespacio | In fieri\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTY02c92Wt_vHsD8d8tQdQrib7muGyOSKaH5w&amp;usqp=CAU\" alt=\"Hiperespacio | Star Wars Wiki | Fandom\" \/><\/p>\n<p style=\"text-align: justify;\">Aqu\u00ed es donde la teor\u00eda del hiperespacio puede zanjar la cuesti\u00f3n.\u00a0 Puesto que la teor\u00eda cu\u00e1ntica y la teor\u00eda de la gravedad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> est\u00e1n unidas en el espacio deca-dimensional, esperamos que la cuesti\u00f3n del viaje en el tiempo ser\u00e1 establecida definitivamente por la teor\u00eda del hiperespacio. Como en el caso de los <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a> y las ventanas dimensionales, el cap\u00edtulo final se escribir\u00e1 cuando incorporemos toda la potencia de la teor\u00eda del hiperespacio.<\/p>\n<p style=\"text-align: justify;\">De todas las maneras y desde todos los \u00e1ngulos que lo podamos mirar, si alg\u00fan d\u00eda las m\u00e1quinas del tiempo son posibles, el peligro estar\u00eda servido.\u00a0 \u00bfQui\u00e9n ser\u00eda el encargado de controlar su uso? \u00bfQui\u00e9n se encargar\u00eda de controlar al encargado? y as\u00ed podr\u00edamos seguir indefinidamente, tal es el volumen de gravedad del problema que generar\u00eda la existencia de m\u00e1quinas del tiempo para viajar hacia atr\u00e1s o hacia delante.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBYWFRgWFhYZGRgaHSMeHRwcHB8fHx8hHhwaIyUdHh4eIS4nHh8rHxweJzgnKy8xNTU1HCU7QDs0PzA0NTEBDAwMEA8QHhISHzQsJSs2NDQ2NDQ0NDQ0PTQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NDQ0NP\/AABEIAKgBLAMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAADBAACBQEGB\/\/EADgQAAECBAQEBQQCAgICAgMAAAECEQADITEEEkFRImFxgQWRobHwMsHR4RNCFPFSYgaCI3IVorL\/xAAYAQADAQEAAAAAAAAAAAAAAAABAgMABP\/EACQRAAICAgMAAgMBAQEAAAAAAAABAhEhMQMSQSJREzJhgaFx\/9oADAMBAAIRAxEAPwD5nJXSuop1Bf1r5wwlRSdxp0pTqIRlpKqCpv8AN41igkVSQC1VBrAdtopFNo7YZKzZCsqVliFJuNKm\/OjwbCZUKQpdUGpSOR\/3HJSw7h+ENtofPtvFMTLUsFQysMqSxt0Go59YrGllFWsWafii5ayTKSUob3uXb306Ri46VVKddP18rGn4UcqmW+XVhUXBZ9Wfzg+OwwUUqDshwM+zDLXc2Ah5x7KxuvaJjzCxYlylIDhquC4to7QGQGOZyPSmtdaaQSctOYsc3Nmr+Oe8ABq5FbEPr7sxFXjneyTas0JOGSgu5BuQQaVNG3atdCIbwE9mLOlReo\/4tRx2+8JJVnIDMkCrEmpCXVrfK8X\/AJQlmoXpyAZgNAzXEXg0mUWEauJnhYcJAZ+pdRIcknQxj+JstCVf+utG\/ZIj0GAlJUheZYSoWBd1E8o8\/isozoemYkHU6W0hubQZNOJnpQEir9NW6wyMMVJUoH6asTUs3NyaigFexhVKiLioo0MypiQbGtGcaO\/pSIRa0yCSA4NZLpW7H05xaZMSlizqTQhQtUNV62juNACgUhgqoSLdP3DGMw4JQtJ4VN2e4u7c4Di6f8NT19GMt1Kpf7wyhLFJFSlqPduVxTSusAVNbo4tQwzIlhnVYpLOx3D1\/VWiaWSSWQ2OwaiFLQDkPECWBIJ2fenaBIlKKWIS2zgVHvApsxR5PVhbt29oCs617kwW1eAyq7GZODUKHbTnT3bziyZLGjC\/yuvXUwDCFyXJrvB5uIRm4UttVyRzcQuKGXWkw5kBFDQvxZqEXox15CtYUxAzLcEZRVgwoOWkcxU1Sw5e7eQDQOWWBUavT5WkG14CUl+q0Vz8R3NospGp0c+Yf3jiFAka9Y05UtDMt8oFktm5M\/MwErAo9kY006ny1i5kG5BpoItMDVSPz86QBAsTGJPDyHUlKbjoHHrA1rKiK0Gm3IbxwuTWkVKG6wDDcpISwI1uTp0EMSpC1rZLkcgWhGUj8xq4BIUUpIOUniVy16w0cui\/GrHEpCJbqosm9AAlrWvX0iuGTmSVBQHHarlkkuKNdhvWF8SXITqOEDzc+0OYUUWACciNFMEk\/wBi97igjojuvC63XgvOmrCgd2pTQe3pDWKUlEtKwRmV\/VmY6dvxHfDsIFqCDmrUEB27HnR9IS8QmIWvKDY8Kico5gjQc9G1h9Rv7BJtKxOYczq1evxqQsskl6dx+oMp0Eg0\/fuPzAVmtI5mznY1LwxScxt5GjfPjRpicpaASVKCaFy4YJ4RyIAI8oChRWjPmCRYg6kfmBpxS2yAsgkUZranzii+P+l4pR0Osg\/QMu4LtRtfOv8AqLzEpSpITeqVF+Akl6UszM92if56AkIyhw7qAY8xR3F2pHUJRpq1CNjcP8pFF\/CySeignLkkoBDmlGZt3HLnGlgElaFgXy5no4IUK1tT1hbxOWolKymoATb\/AIpDK5v+Yv4JKC5gQpRTmIBOph42nXhtMw52HVmKgzkuRzu7t37RbGBKciXNRmJ0N7co0vEwlCiACwPQqB5n2hDxNYSoIKap1ZlVY1+axGUVGyckoq0SSt6C37d\/MeUExqQF5cwUlLMoAsdtHb9wCUx+lXRJodfx6xoYzCqUyUIVmSgFaakgp1ajU00gxjawbwNgVlRQHKn0e2rd\/vCOORlWRevz7wXw3GEKAajud6gOHbpHPFZRfPYP2q7RSXyhYcOJlLQA\/rt6aaRWYtyBoLdDWLTiB3c9qH53gYUL\/PjRxsi2MqWVIybF7B9NYHJn5SAXa8MIUyQs7etRXoesLrw6qKALE0Oj3YGKtvDC7WUNT8CMq1qChbKQHSovUufPWsKzOFKizg8IJbTLbna0auImlUlCUqcIuLAFQ9j2tGYtBYVBbM47Avu34MadLQZRrKE5qyWcafcadIGEEmppf\/UGWkFglNfz7R2YlmG1z205PECDjmwYIKqUAH49Y4lGo1oPneDSZYIdm3PVv3HFqCfpDnTl+fgjBrFsMiUnLxqyuNnrfdxpXmesJlBJ2D\/OsdOI3qfSOqxDsW02gtitpj+EloCSS4ptWm3V4ipyVKKgAmldqbCgBoHvV4VROO+je1tICDXWD2pUinZJYKJnkn4YPNlJJd+tPbejfKwKWhzDKEbCmr9PwDAWRIxvZyXKJcpFBWuj84unDpFaqqeg84ZRMANBwXrTzI+PC+JxGaqUhILnKHpWjPo0P1SKNRRUDh76M3nrGmZRlpGYZSuz3bU3FPeE5EvKApXEoswuz2dqW0h5ZmMFrUFaJrmICf8A+QX7xWEUsvY8AMmWCsJYdAQ5NWHnF5n0qJNSq+76MeQ9Y6ZASoPmANiljcjV60jSX4YpCAsjh0fyem0UhFspQPAn+OSpaV5Fk5aE5sp52ozUjBmpGYkkuS9d3esOzZ4FAHfT5pFciFDhcEu6aGlwR0Z66DrA5Gn8V4JJdtC8yWlX1Zn0Ibs99o7LwZah9P3s0cmzEpaofRxpvmEBX4it6M0RteiPqnk08LKP8JQVUKgopG4FzqIDiJVb7Oa6gUFLRuYOfLyLARmUsDKo8LKewqfKMjEnjCVFV6txMNaln3YRWcV1RXqlEW\/xilqjcs9L0Pl6w1gVsoKdTJ103b0hXEFtzsdGIevNjFpE4lORNAdBdRexicWkwRdPBtYjxla0FCjwj6QAGFbcqXOpgWDwys4BcKI4Q7PavTKTGSQU3WHuwLs41\/EbWAmIWUZ1ELH9uQZqeXVovCXZ52MpDOOloWpKUAkqFXNKAkgA9H+0YmKk5lFRqfPoTqafaN7Hy5QLSV56O7VY3pXX5eMXFIUSKJ4RZIageppU8+cHljaGk01Yhh1gKITUszkagc4eVOUhIOZQWq7F+Air8zRuQiYTDAHPlKgEkMaFzTY6P6ds+e4Lqcs\/2FeVR2aIJygSaqORrBNndilOaod7ub9o9H4tiUrkhIQAQHcXN6m4fSPL+HzgKpPFUZSnMGatxSlu\/KN+QgEkgjKwNerNHRxO4sbj+SPMYiW4BH9aH5tA0uxDbN+e7+0as2SEqUlqFxu\/LqGv+YUMhlFxz1ZvlI5ZRpiShkusjIhIDs53NYG3CU7ne37gkkFnOr+4AbztygEkkKJfdn6H1jN5C6DYtQSyQKa8zb50hZCh3oz\/ADtDWOm5whRqoADagsKXp7wplclzQAl\/NmgT3gVvIealKDQV16gNSrsTtA5isxcu+uot7Xis6tAdn7W6H97xxamFPxyr2GsIxbyXXlFgWFh+6PAppZybn8WHKGJbZcxFvU1p6ekIrW7n5pAZpUkAyue0XzM4AiyEEtz+0MSMJd\/nx4yi2SjFvQKUgnUNevSIZZNqCNCbLSgM2Y67A18unXeF0gE1P4HKGca2U6Vgrh0hKgbtX5vDS1i4Slqli9eV9L\/GhYLApp0hqVIzj6gOR0GpeDG9IeK8RzFEKNKFQBZIYA0JDbXHaLIlIQ4qq4BHCepF2u4hxUhNMqc3\/a4ygAOE3oReE56cpZ93Ynfe1eR0ijxkZxp2dM56JAFgzm+\/OtYKEpSHUTWwJd3FujwvLmgAtQcjxG9A8Ly5jl9bCrt8eN2N2NzA4zI+RKVBgSSl23YGxMTxPxxcxAQ5AS4bTQ20hTOZaAC7qvRnChz7QnMBCbVr7297xT8jjGgydo7O1Ds3KxfWm0CFqEdR7NEVMoaULMdR1rbr+on8mZVcrnll7uKekRbsnaCLTnYZa8rEn5aFDhjD6EnOAkBt39SRp+410IQkM6PMV5wVCx+nYx5mJygABhe\/zWJ\/ItdQSVf8WO2nb2iYkABITVQT\/bzNHNK94FKxJKwaBg3CP+rUA1Z3hbzTYrk7pjOHkBYUTZIu4B2qDUiDqw2VqMRyvWzi\/X9QpLWMxChYFmIAcC9L094bxiyEpBLA1tVn31eHilVlI1TYqjBrKhUPU0ckMC7sKWeH52KQhBSEA5mZV7Ej1r5QDAJXMWEoSQFcNHqCfVtoPi5ElJSgZ6fXyL1YPWKRwm0CqWBSVMZQWkEMKh6MA3v941cHMStwpWS5S6Xd6sFCr0basZakCwqDtf5W0GkKIYOTlLgmvWxpeBGTTyNFVgfRPAzZTkUAUpygF7u40d2f2vGDiQUuCKE15Fv3Gp4mj\/5FKTRRYt1Y+dbQGWkTCyhxVJ+kOwrU\/Lw0l3Vei8iejLw6dqF6Vj0nhkwBwWNCAallbj7aRjyMKsA\/1erd7edY0PCVrQsZkZwzVfL6HnD8MHHDJQ5EmFxLKcWU9CX0dx85wjiEhRIAykCxL+RjfxGCWpJ4GchSVGnUACjPFPDcCyiZqCQ1OpaohpcdnTfY81iE5UDdi3n+IWQAQS1SP9\/Oces8Z8HBUDLUDQ3ejmgZtIyFeDqQWUL2pcGxq145pcMuwjg7\/gNEvOmWjk5GzUeupa0AxiQFKCTZLdWa\/t5R6TB4NKcwXwkJ2dzzjDnYZPEpSgFEmhe2htbSKyg+oZRpGUBmq9Wcv8v+4uiW+mnqYdweESqaEkhnd7i3Lm0P47w4pJy1SCwLHa\/RoiuGTVklH7MGdZmtru7dunWKKl6D5y7RpqwpUAG1dyeRYenrFjgFJLqDaE89n3b2gfiZnxtsr4VISHUtLhINCWehqPO2wi39c1A1hqH1HlDJlkpdqCg2JernWF6qICUnYFi5PIRZxaQ6SSoWMokbC9R829IpLSP6sG1q57mgt6w2cJcqNrteo1LcveBLBsGSPtvXWJOL9A40VlyhdRYUq3q1z+9IZxs0pVkTQBm3NBUu25uPOFVT2AQz1qpnVVqPqA3rFxPWSSpRWo0JNXFqEwbilRrrRYqIcEsRQO71Ao17ecBnps5DDboK9IVmOXqPhgmOoopcKsCoFwSwPp9jEm7QkpAlnMpn0t29TSGPCEJzErDpSHu1fKM0J4qWHztGxLBRKpdZqxsBdxtGhl39Cwdu2ReIK1FSgD10DEP2hXEFmpdOmx9qbwRCmQQLn5X5pAJ96bNbk2kGUrsaTwQosxqbgD3hhMlKRxjiFmu3PSFZLhiDV723sIbmKUQAavbt89oVMEUEOKDMkNe5c6vUNu0WRg1qGalbOoCnIPaBrSEh2q\/nuB81hOZLmKJNRD9vsdtoHOnlSiaV8o4ZRYkBjttERJ1D\/OWsMpkKNwQOdB189GiSTbIU3s7gUkqs51Ow+d41FA7Z6ZWUHDO5Z7VhsYcJkoKUISlQDm6yUvbVL+UKKxJDISkCjZjZgelbR1dVBVZ0wjUcnf8AIMsX4mo1Mo\/bxnTV5nWb68zSscnrygvckP8AOrR0rFTyrTmLfPeElK8AlKwiVsAsEpUGAPYufODYOZmUEnLc8RawFidtIUmA5CUimYex106fiO4dDB2JDHvvVrVH6eFTaApZNk4kLSp0A5SOMfUKNvbpFUoSqhKQf+RuQLG9vxAMPKDEhQKj1FNanXlDGF8OWtxmSkanQdTpYR0wtlpN0bPgnhylqD1BP3vG\/wCOeFokLTkUC7PyNLc4894TjghnJYG7ubxzxnxRSnqb0586R05TWcHJ1+SZ6WVipaEEnKVlxlIdhuC94ocZLSgueMsQBtz1ePG4acsoUVOairWOiejOe3eFMZjSV0LEcJL3Zgx7j5aJuUUy\/VVZv4jGIcZVs93FBXlcc4Y\/nC0MAjhLvqeXzePKlKVfSTmJ\/wDVjtS99BB8DMUg\/UwNCGJ0PeG7JjRk9M3BMWg5\/wChL5RYmMvxmUhSytCcqDRnduXkY3vCVKWlSMyUo+ovRjelL0b48ZGJypJFGJoXs1a9y3bzzVhk7FvCMOSsKFa16fPePVeMeIysiE5ACkHm76xjypypIKUZHWGzDZ7gtQ0uOcY6yVkmrX4iNA5vryHLuKoWkaMsJWohArX6Q5Y0IqawniZiJboUC4sKOLm70L+jVhXCqXLVnQvKoPWtdwGhz\/FTPSqYFBBB4ndy5GlXrAb+tjdm0WmePBUoSxLrUgtXR67fuM5WPKtBQAa++8cxOFAUUoUVA0cD1a9Y5NkJRRCgSLqys4LWBD784nKUvRF2Wg0wKKXCGBuWpSpLm9x+oAEAlikqUWy6dDatPeAJQoFwov8ANIORlDqFSTXVJbYG9XrdusT\/AGDdlVSCxVpuN6xREvLWnU6dOft3goATVYOTUUcuBY\/eFjiwUsEp+okHXoRbLS0K4pAk4rJVSEMaEqAubaUDa89eWufO+pW7lvOHJeJKVAuaVymo1ow0NQe8cnYcqVmSOF3LWANW5coVwtYOeTUtAMMjMQVUGt7e8P4ldGLMNiCKtYiloFIWHFOEch1713hZKyX5\/eAviqQ0XSoaQCwWeKp7kj8CF5qbCupNu1dae8WmLy8N2vt051iS2ZW7BtG\/bRNvwNJ4BCYE056Q\/hZbDOalLEJ0d9Q1gH+XBhcNmUMwyp5h+YHelYviZpBISSHvuRS\/KntBXxywxVK2cXiCokk6uW0D8qwWUulGI3y\/uEGeif2e20Vyb3+coW2xXJj0qYXYOOQDn4BWHcPhgFDOkuDYl6jQg2tF8PNlqIGY0FUpOUtcgKOvV37xRU3MMgBSxD6FtSR+xF4RSyXjSHcdPC15UpP8QuQyiNHzUN4yVzAB9Ki4\/sX066U8u0HxCcimIIzCj0oqoNdGNOREZ0zCF6Kcb\/6gcknYJSfgzlQvk\/fycX\/ERUljmALGoDe1KwCWEpLvmO1vmsaGLKkWVwTBw0oz+jENGjG1bFSTWQUpKWbKoC93+d4a\/wAZLlg4ANXsGH5UYRVNALKqBdmetKF20EMSCzMl3+\/KHix4taGkSQllu6bhKiAab1qNKf7IqcordPCk1yh8oD\/PIdr4dKFICAkhea7uMpvRtzvpzh\/FkYdJCciyUil7g60Zn82vHRCKSDL\/AIKoUVFSBRg7hjcBgSLXAPNu1PFcKtSQtjQDMbioo9KdecB8Gwq1OtqGx0B6vHoStakGQAXccLfUQ9+jig5xRrAI\/JWY8+f\/ABS0ISkhX1Ldi53FHZno8efViVl6Agl\/pBOuul40vFVnMQNLpFvmsZaSDZJBfS2kcvJJ3QJ7SQWXP5P6e0aGFmoKSpSik7DW3N2\/GrwoJZGulgNt36QbD4fMQyTe709jA43JMZJmnInKSrMglw6gcySAm42c1\/WkEUlM1yfqN9C5159o5IwBYJUFFno4yhhVqCtIew8hIIUlCrgcn2Ol46xlF1kNI8HmLlFOVzmBBIYtWnQmvymBisHMSspKDwkvShO4rT9R9bw3jchKEhkuAAaBxpvo0ecxmPQpa1gggKFQ1WfU\/bbnCKTbdo5YSlKVNHz+ZhlhX0uHcN+IvKwi0A5kkA0LbEuzjVo9li0SjUEZnF9m36\/KQLHKlqCTq2jBwKO2hgdEdSR5KRJKbprcbFnv+doouaSoKWMwJcsqt7PVjRqjQR6aZLQtfAVENR78+usaU7wlGRCwsAmnEHy\/kUjOCrYJOqR4b+MJbhA1Fb92oNYu9OJPVmuOfJ49HhfCULmnOpAAewJFNrtGb4h4YxJSCQHZixbm9IHStGt3RjYyYFsQpRYMAoUT0DkM+\/3hVGFoXLbkikakrwsruCA4c9feGZX\/AI6VBSs6iU1IFm7itxCPjk3bJ1eaMCbhaliDW4t1D1b1g3h8hQRMTXRwLFmZ\/XvGirwpwDUaXNOdvvHovBvCGBKWVwlwo0LjkYeHG07YkoRWXg8hK8LX\/GpeVkuxftSLeE+FTVTAEIJOh\/HN\/aNvHLMvgyUvyf7GmsGX4yQhCkAJKKXANjVrnZ+kaXHFOykYRaVMxZ3\/AI8pJUVkCtdfJufvF0YBAQ7gNTSp5k1tDGDWZq1\/yLykgkPrQlhyaMXHzClgXhJRjFWkFOKV0aq8Rh0oAObP1cMKUG\/WM+di5RL5Ceut761p5awgjKwOV3Nnr3jmUHRh1\/JtEJcjl9CfktYLrxCLBJ+cjEM1H\/b0HpX3hiRKlf2UPpenFWlKUfybeOLUgFs3tC9X\/DJPdoXkIKlMKP5esaEyZkACeJIIoqoYaEG4PKzcxBps1CUrCVhZpxM5Iua3Ap3iv8qKgS6s6isOoZWdnLaWa0PGKXoyVLDEZ6My38ujUEdXLI1p696Q3M8RQQUqQlzqkM1SemrbWgRxMtaQmzE11ttdh94ElF5TB8fvIt\/KhnAdW5+3OB\/5QBDgqSHZy3wPWkcWgEhlDu3u4hnB4ZC1BKjle5pZ9o0U3hE223Rwy3SVghnF77tyoYMVsEqD7No\/bW8OI8ISFKyqcAgAvcGzj7Rs+A4SSCoLdiKB3DuGesdEeL7HSdA\/DvCVmWFlOUP9VXZrPz26Qz\/+NSE534gW+qtRttDmN\/8AKES0GSlLmnNgwY8qFu0Yy8ZwfyhSgNlVqQah9CxpsIqmoqh4NvZ6NHiKEIyBCQlQdgHynWqtx7xn4fGICiuY6UqYAuQcu6dLU9o8wjEqWSkEk6BnvRjXmO7QCfPWGSsqzAseVSzbekTlyJK0MpRinRsTpUlaQpCkZsx3cjQq56Uhf\/AU5UgA8xwuOnPlGSJBo2r2sQBcHXW0bPh83INSBZ+t9oCak8hjK9okrw+YE5lcIG17MXPR6Rf+QjhS9vK23OHPGP8AyFa5YlhmRt+RcQhgpEwoXMWoJygHKSxY6ga6Q6S0gKVYY0lASnNmFOdTf8dovh8atQKEl0hn8yxrasY5xFXVZiOrggtsYLJxZQlRBZy12cB78qDyjd0hu1lvFMYorYFQYBKgbg605RmycSQbnUXNbhj3IgappcldSamu458oTnEuw3Hz5tHLLlk3dkXL09DLxZWhtHdzd9jrbtSKqxq0EAqKgNz8b9xlYacXCXAJoXt3e0MrUSh6moDV9PmsFcjaKKdo2cN4looMkVcmgJatK1aHU+JpUhKAQ5N7acz8ePGleUOSWfQ118o6kkjMKjyvow25Q6539C\/kPaSZgSxDKAdxuwu9207QSd4ukgOkBI4QOmha5rHlkeIlmKiwpffbnQaxqS5ImSwUlJYt\/wBnIs2o584rHkUtFVJPKNaTigsBA4i\/CdR1Ow2hbxfDT5KHsFVDPUHXaFJedBzr3tYuNMumz8o1cT44ZiUpW7AMGozC20Vsm1Js8rMmzQAXNQ+nkXhrD+IzUpYEk9CaQfGJ4SpFdKFv7X5gjb8GMiYZijUkAvYset+cTlLq9iSjX2w2NxkyYaJKgfQNp+YmNmAIQFgEZR\/arkO9PuIFh8Oxdx1KqAnXn5R3Ezc9VvYBJLsw\/wBWiMpvbNGNJ\/YvLWHBCwNnJDd6iGV+KJU+bKt9T+WjOm8JUkAKAOoNeYewbQwCVOKapTlO7ctXd45\/ySWCam44NaZ\/jkA8QV1OUcq83rC61SrMe8BTJUolSQc2vV\/KKTcLxMEr7A+mjQG5PNDNutDuHlyyU8QAdnqo3GhPN2o9oDPkB\/7HnHJOBmlQITkD0Jp+41Dg0gkDEAbhtWD+sFK1lDxVrKoxEoY8NHpWm0OzZRqbHK9H2BatHr3jiMacvEkDLYhNakDiOrPeOmahRygKS9i7jl2\/EZKPjFjS9F8RkLkFidLjoOcLSkcQG584exXhyiHTxUd6cTe5ikjw5YUgrSQDbQmunvWFcZXoVxbeUIqmaF2c\/DuYJKku5cFrAliX2G3OHFeHqUSUspjv8vDWG8MYkqYUuTuHZrw8YysC4pWBw0vOvJdRVezadKxrYUoSVhf0gMWNe0UQuVLlcKgtZoeQpUE0HzeMzDKAJ1BvViXt5GsdCl0pFYpIDPTmITV2+PvSNTxDGPKQgJCQhBTuSQ1ydakUtCUuWCoJIY36ivp+IY8RkoCU61r3snuxhcpNmUcNilAnNqSKtSgrV+nYx3FJWts1GSDVgSDV\/wDtfyggSkoetCkhrXLvS9BTnFcWSo5qm1TsKaeUTbqOQVgHNRQCuw7aevrGmUBCASpmala\/ag94RwiMyklQLg0YUYc9S\/tGhjXmqyj6UtVm\/TxTiWLHjptAPDJP8i3JJB9H3O2saHiMtKUKJWnMlgQm6uY2DwbF+JS5MkIkOFkcZo3aMMTUGWtSlArKgAGNtSDFW1HHoqklGi0qdlBUGewSWOosNt4F4tNSUpUmmdypIAASXNAKsK6wslRNySQwHIcuhMGxcoqSlk725+kc8p2mgZcRUzDc3YX2YW7RSYkl1aP7vBAgszV094LLl5Q6kqA1FjWgIB6\/HiKVk2m8ADLJZQvu1+XM3PlD+CmZnFU8JzMak1byJFtnhFMyrZR9684d8PAK+Iixqd26VqOcPDY8Ni60NQj117xWSC9CBycBv3DOMxCVKNAin9bFgx8\/KFFKs7N0FvfWBKk8AeGHMt65coPl69CYNgZ6pSwsGgNeffW0IpUxFR5U8oYwyVKJchKf7FvYanlDQfyTQ1nt\/E1iaiVNSzEcTiiSC7AeQ2vHnMRPU\/ElNToKB66bQdXiZMnICcqSWbc6lOlvaE0zFJ4kkPyqKg9xc6R0zmvC0cKgyMUTQUAdg\/f9c4vMQmdlCCEKYOLVrUk73JhBeJNCbAnR9bg6xZGKls5Fd3argg0+VhFyXhg7L0D\/AI6kLBzEF7u3avysFS8twpQy7FoZlTZa3zlykcI3csKvaM3EpSoulTP\/AFI9oSSSVpiYjlD8k4eYhY4v5CHSXo+ruGI6Rm4jw1ck1BILEAVBB6QGVLfMk3NiB6fNoewGNVLoo5kpb6g\/OkJ2UtoRJSeS0jxAoBSLKqrUUt5ViTMYsgBIBNXFrEih6N5waeiUvMUKZX\/Eijcty\/lCOLlLBAKcoH09KM+++9YzbS2NJtLABU5R+rMD3b50ggINSz9D+YOcSMjFSmBcJ\/qHvzFQIR\/ySKN6mFlX2Tba2y0wG7AMGHrrBEyM4dKUuP8Ai9f3T1gJmKAC6s\/7byhnDTFKUnLc0oLu4atqHeFQF1bC4GYUEFRCUp\/qomraMOvrGhJxqVKZYQ6nAJBLC4L3e2n7ysZwcJcqAY7PWgBALgkgnlGcVl3vr6\/mH7uOB\/yOOD0E\/wAYmISUJASDfe++lXgGIxCpyUaKDua8T9aAjaFpE8qSyhmpRw5BprdvyIsghQIBDgvShBD3Ot6H4T3cvcBcr9FUBYLNQX\/13h6WsM2Ub0NYonECoVcPUMBVn6XiiTmNK0o1vLvCrAI0vT0XhOClzErWpTfxpcf9uUYeJ4gVXBJrtuGjd8OkqTLWw0Lgm7XDUNzaMdWFIzJVwh3OrEHRuRfo0dHIm4opJNIXwswOAQ99wGL3rpeGV8SSkAEgE87jV60A8z1hBaS53t6vpGl4cnjqwKwEurR01VY+cShl0LG3gY8Kw4OcqDFIYAEXtX8x3F4nKk6EgfSG+fqNP\/GQJWdS\/regvSz\/ADePPeKFWZkmguTS2ldeUWk+sSsmoxwIZ1F9y9PnKOznQgAi\/wC\/uIqguaFzs3y0XxqQWZnawsGcdyaHqYiv1bezl8tAUz1C1CLN+YIibYf29G66XhYJLv59N46pWvlyiFtGUnQ0qa5Ja9Byc6ObtSpiqplmam\/7hfM6SAdbaaVgkpLg2e\/2du8NZlI4pbAixt0Yj9Q7hlnOogAAJKqilr+cDyFQGVLhIqQ7eR6m0OYdGRC1Zm4cvXMzgcte3OGinY0U9iUwFqp7WbqNKRxUsL+kEsGazeWmsXStq\/VuSLmu7v8AqKzMWqyaaFgxu7E7coGPTOvS6cOEllEPyNi9nPysExa8iv4wpKmZyDw70OveEMxubvc7wYSipZArr6O335Q3ZVhATfhoYMKUiZlAIuQ4s+gu9rQHGTAlZSkumlQCA5AJYaMSW6doYkYfKA\/CKnM9ykZmYVGgBjPmTjTMNHfv88oaWIoo3SyFlzTYVG+taMd\/eJNl24eE3bbmIGhDl0uXDmvmeevlGnJxaEIDy81CCvOQbg0Gm2sLFXtmjnYhi1kBINAogpLNoKilRp2jNW9n6biNvEYpKwE1OUUBbh\/+npTeM\/EYEs4NeesCa+mJOLeUBlTlWN7vyHx4ZUoMknfTm9OtxC6JBAAJD+Z\/EaMqUChIdq1P\/GrfcGFjFvBoqTQkVMkM+3zaNeVMWZKUlJUM3Ua322EITJdjVqvaprvbQxVE5wUh3FGPfbXk0Mn1Y0XTGpxCLIRzLOzvw1vQehhaZOJL5RWtv1AcViv\/AJM7XApo5S35gf8ANyPmIVytglNWLTF2A09IpnIo7kxRSmJ1+XiS0lh6fPl4Q5ezsfxU+wBsHtv7\/uElLUGPe3aOT18V7U8qRxSzTb55wdmcrbCIxBZnPV4dkYpq0cpY0u9\/YbRnFLl+\/rFmJDtp\/qMnRoykjXUgqKgKhmNBqKV0P3hPw9Ks4FnLeo8hBPC5rKzOf+wf6hGgnDoCzlNz6G4bTRjyh4rtTOiK7UzaXOyIUA+UB3qRdgokf\/Zv9xn4dKlBaMyEkJZOZQcgn6QW9NGhvxrFjIlJooUpQECodh8aPNiYQCpwxcXrzF9j\/wDt5X5J9WkX5JUxoqyllkaOAHNnuzRueCSBNIS4SWJzudhw9Kacox8LhP5ykhwbHm3+vWPSz8IJCE5ikugskF1AnUsXdwKQeJO+3ho\/3\/DP8axSkoShB4UkgkNVixtsTcxilYUMqw9HzA1qKVJa2kWxEsgZj9JVqbkitvlIHlGY6hzTYCFm25CTbbyWSUoSQl\/5HLrJox0bQvrC5Iy\/Txg0tatSP+TxHClKBer1sKCnQOGgkoswIsSObMLGmziFk\/CSyxRaCXPw\/KQKYB9Ow+epjXGHSoOkGxcP9gLRWb4PMGVZQQlVEqJZ9L7\/AIhHxyejSgxDAySQogDhG4FykDqXNuROkCWg5nYhz7\/PWNafhyhkDifaochqHX5tAhhlrLcZINN93bdvaM46XoOlKgOFRVmJOg5tf5vDs9\/4kou6io1rSjW+Vi\/h+GGbiClEhQGUh8zXrzrTaAYqephl0pm1O+tLmKdesSqVRyAmJYEEm5pfZgfXyhealQAqwOjtR4hWwrV+cDcHz8vjRBsnJhkIAFS9mAtzLwdE0kgamobT9tCq1OflgIPhGzZm3Ae1vTSsGOXSNF5HQs2B4lcL3DFQB+0IYtWUsk0HINs46s8OzpZSokhnJIFXADgRnzVu+tIeUqVDT0TCT2fNVLVDkeosaCIMQSXOo7WteBCW4p63PbWLz0ZFNUUHt7RNt0STdFZ6A7h2Pp8EOYfHZaKTnF6384QSojkG5+kSep2DUYfiMpNaMpVlG1JShYJQSaUT\/YPrSpAA+a3wKGBKS7B8rA0sd\/O8efQooZQJf1Eb\/h2OCiguEqBI5EkVCtQ\/lFYSTeS3HyKTzsdxGCQQlSHLlyAxoe93vtSMjDoOY5iEhmLh7m7DVqx6TD4sISSpAZSctAKFJFQBqedYw\/EMKQsLQ5QsuGtzoIpyx9RScaqjMTxKLnXnVzAJiVPY+UOow6kUUlixVXUVFH5A+sJTFF7nzjlZzNfZX\/GOY2OWpq1B1\/3A0uVd94kSMyPoFYrF5aXtHYkAVbDplkVUG9tf9wJKg9Pn4iRIw\/0PoAStA6O3anzlGz4FhyqaQUuHCrXBanImnlEiRbi\/ZHXxfsB8ef8AlUG4tQTs7CvX27qowwJ43LMABQNyfcklm5xIkFpObsLVzdm\/hcUJSk5QxcMLgGl35mpL0bul4ytf86lKIUAdHy7sNokSOh6Gk3YRUpgElikFxUKY7U0doUwkgBaVrBZJ4gKH\/wBe3lHIkbqrQzSIvDLMwqloVlemwNWBLVb3EWm+GrQWWAnLfMR5NvX0eJEjOKyJGKstMCUgcyXqBccrh32pEMslhnBLtlzOL04vpbvEiRNDsGoKLpUkdQXawZxRq1HIQBSCkp4SFPY2PTfWkSJCMWSG5uKUUlJLgDJYOA7vuHLu0BnoBkswzJU71+lgwPN3MSJBTbv\/AMA\/TJIH7jn8ZA59PLzjsSOf0hSGU4cJqss4cJ1Z\/Ty0ENzZwABR9L8NACQN25n1iRIrpYKJJFMStxdnfTUC3Ov22jKXOa2vK3ftEiQktkuZsHLm+fypgqcURS42PUfi8SJCEVJ0cKxcBh5\/6g6kum1Bfvt1O0SJBHgU\/hoxt88oPIWlKWSCFPUk0bkN71iRIKHW0aKMWUlgXRmBCSHDkMSxN6kdoZwgzHIGTyJAAJLgp0BiRIvBtvJ0puxLES1Bf1Z0Es5dVLXNWHLQwHF4eWpRUZqkk1bKT5F7R2JAcVYs4o\/\/2Q==\" alt=\"Hallan el hilo c\u00f3smico con que est\u00e1 tejido el Universo | Muy Interesante\" \/><\/p>\n<p style=\"text-align: justify;\">El Tejido del Universo, la sustancia c\u00f3smica de lo que se forma todo<\/p>\n<p style=\"text-align: justify;\">El caos y los estragos rasgar\u00edan el tejido de nuestro universo. Millones de personas volver\u00edan hacia atr\u00e1s en el tiempo para entrometerse en su propio pasado y en el pasado de los dem\u00e1s para tratar de reescribir la Historia. \u00bfQui\u00e9n no hizo en el pasado alguna cosa de la que se arrepiente o la dej\u00f3 de hacer, cambiando as\u00ed el rumbo de su vida? Todos, si pudi\u00e9ramos, querr\u00edamos arreglar eso.<\/p>\n<p style=\"text-align: justify;\">La carrera que no estudiamos, aquella oportunidad desaprovechada, la mujer de nuestra vida que por cobard\u00eda dejamos ir, ese tren que no cogimos&#8230; Cualquiera de estas situaciones, de haber sido al contrario habr\u00eda cambiado el curso de nuestras vidas que est\u00e1n regidas, siempre, por la causalidad. Todo lo que ocurre es la consecuencia de lo que ocurri\u00f3.<\/p>\n<p style=\"text-align: justify;\">Tambi\u00e9n ser\u00eda dif\u00edcil evitar algunas tentaciones de gente con moralidad y conciencia adaptable y el\u00e1stica, que querr\u00edan viajar al pasado para eliminar al padre de su enemigo y hacer posible que \u00e9ste no naciera. Las paradojas temporales estar\u00edan al orden del d\u00eda.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQEPPohiNhnpB_HziGJXDFbQ9hFVeWNg_VyvQ&amp;usqp=CAU\" alt=\"Caos: El Principio De Todas Las Cosas | Dioses Mitologicos Griegos |  Mitologia\" \/><\/p>\n<p style=\"text-align: justify;\">Las cosas podr\u00edan haber pasado de esta manera y de aquella otra<\/p>\n<p style=\"text-align: justify;\">El viaje en el tiempo significar\u00eda que nunca podr\u00eda existir una historia estable de los sucesos hist\u00f3ricos que podr\u00edan ser cambiados a placer del consumidor. Pensemos que en los tiempos de Alejandro Magno, viajamos en el tiempo y llevamos a sus enemigos un cargamento de armas modernas; que pudi\u00e9ramos haber facilitado a Galileo telescopios de \u00faltima generaci\u00f3n y modernos ordenadores. Tambi\u00e9n se podr\u00eda evitar la crucifixi\u00f3n de Cristo, facilitar a Faraday datos t\u00e9cnicos inexistentes en su tiempo o, por poner otro ejemplo, haber encerrado por loco a Hitler evitando aquel horror.<\/p>\n<p style=\"text-align: justify;\">Obviamente, la mayor\u00eda de los cient\u00edficos no se sienten muy felices con esta desagradable posibilidad que lo trastocar\u00eda todo en un continuo caos, eliminar\u00eda la Historia y har\u00eda in\u00fatil la memoria, la experiencia, el conocimiento adquirido a trav\u00e9s del esfuerzo personal y un sin fin de situaciones que ahora tenemos y nos hacen ser como somos.<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/phoneky.co.uk\/thumbs\/screensavers\/down\/abstract\/speedlight_tw4bx34b.gif\" alt=\"Velocidad de la luz GIF - Descargar &amp;amp; Compartir en PHONEKY\" \/><\/p>\n<p style=\"text-align: justify;\">Por mi parte (es una humilde opini\u00f3n), creo m\u00e1s f\u00e1cil que consigamos burlar el l\u00edmite impuesto por la velocidad de la luz (digo burlar, esquivar, no superar) o conseguir, como lo hacen en la serie Star Trek, trasladarnos mediante desintegraci\u00f3n molecular que se integra en el punto de llegada de manera instant\u00e1nea al momento exacto de la partida, que viajar hacia atr\u00e1s en el tiempo.<\/p>\n<p style=\"text-align: justify;\">El tiempo futuro es algo inexistente, a\u00fan no ha llegado, es algo que sabemos que vendr\u00e1 pero que a\u00fan no est\u00e1 en nuestro universo. \u00bfC\u00f3mo se puede viajar a un lugar y a un tiempo que no existen?<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F09%2F09%2Fsuenos-que-nos-llevan-a-la-realidad-2%2F&amp;title=Sue%C3%B1os+que%2C+nos+llevan+a+la+realidad' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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Me hace &#8220;gracia&#8221; ver como mucha gente, incluso cient\u00edficos, se atreven a dar su opini\u00f3n sobre cuestiones que no conocen. La mayor\u00eda de los cient\u00edficos que no han estudiado seriamente las ecuaciones de Einstein, desprecian el viaje en el tiempo como una tonter\u00eda, algo que s\u00f3lo es aplicable a relatos sensacionalistas [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27115"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=27115"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27115\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27115"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27115"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27115"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}